Publisher's Synopsis
Exploring Special Points and Analysis of Analytic Functions is an essential reference book for anyone interested in complex analysis, particularly for those who want to dive deeper into the topic of special points in analytic functions. This book is written in a clear and concise manner, making it accessible to both students and professionals alike.
The book is divided into three main sections. The first section introduces the reader to the concept of special points, such as singularities, poles, and branch points, and provides an in-depth analysis of their properties. The second section delves into the analysis of analytic functions, including topics such as Laurent series, residues, and the Cauchy-Riemann equations. The final section explores the relationship between special points and analytic functions, discussing topics such as the classification of singularities and the behavior of analytic functions near singular points.
One of the book's notable features is the numerous-worked examples and exercises provided throughout each section. These examples serve to illustrate key concepts and help the reader develop their understanding of the material. Additionally, the exercises provide an opportunity for readers to test their knowledge and apply what they have learned.
